Synthèse
Volume 25, Numéro 2, Pages 96-106
2019-10-20
Authors : Karmi Yacine . Tekili Sabiha . Khadri Youcef .
In this work, we treat the problem of free vibrations of sandwich beams with viscoelastic core by considering its frequency dependence. The formulation of the equation of motion is carried out by the Hamilton principle whose Euler-Bernouilli theory is applied to the faces and the Timoshenko theory to the viscoelastic core. The discretization of the bending motion equation is carried out by the finite element methods to obtain the eigenvalues problem corresponding to linear free vibrations. The difficulty of solving the eigenvalues problem due to the frequency dependence of the stiffness matrix leads us to use the asymptotic numerical methodto get the eigenmodes and the damping properties characterizing the viscoelastic sandwich beam.
Vibration, Finite element, Numerical asymptotic, Viscoelastic material, Complex eigenvalues, Damping properties
Belarbi Mohamed-ouejdi
.
Tati Abdelouahab
.
Khechai Abdelhak
.
Ounis Houdayfa
.
pages 1-7.
Ferhat Soraya
.
Medjmadj Sara
.
Amichi Malha
.
Nekmouche Aghiles
.
Si Salem Abdelmadjid
.
Ait Taleb Souad
.
pages 285-296.
Bourouis Fairouz
.
Mili Fayçal
.
pages 32-42.
Thi Nhung Nguyen
.
Hien Ta Duy
.
Thuan Nguyen Van
.
Tien Dao Ngoc
.
pages 29-37.
Nikam Jagruti S.
.
Pawar Abhijit J.
.
pages 433-445.